[list][*]Público-Alvo – Alunos do 8º Ano do Ensino Fundamental ou 2º Ano do Ensino Médio.[/*][/list][list][*]Habilidades da BNCC – (EF08MA21) Resolver e elaborar problemas que envolvam o cálculo do volume de recipiente cujo formato é o de um bloco retangular.[br][/*][/list][br][list][*]Tempo – 2 tempos de 50 minutos.[/*][/list][br][list][*] Objetivo Geral – Conjecturar a fórmula do Volume de um Bloco Retangular.[/*][/list][br][list][*]Objetivos Específicos[/*][/list] [br] Relembrar o conceito de Bloco Retangular e suas dimensões;[br] Reconhecer objetos do mundo físico que possuem a forma de um bloco retangular;[br] Identificar um Paralelepípedo Retângulo;[br] Identificar o Cubo e a sua relação com o Paralelepípedo Retângulo;[br] Relembrar o conceito de Volume.[br][br][list][*]Conteúdos[/*][/list][br] Paralelepípedo Retângulo;[br] Cubo;[br] Volume de um Bloco Retangular.[br][br][list][*]Recursos Necessários[/*][/list][br] Projetor Multimídia;[br] Impressões;[br] Computadores ou smartphones com o Geogebra 3D;[br] Internet para baixar as construções ou pendrive com as construções prontas; [br] Caneta de Quadro Branco;[br] Apagador;[br] Quadro Branco.[br][br][list][*]Procedimentos/Resumo da Aula[/*][/list] 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[/img][br][br][list][*]Orientações Pedagógicas[/*][/list] [br] [justify] Na fase de construção só é preciso pesquisar a construção que será utilizada, caso os alunos não consigam o professor pode realizar mostrar aos alunos fazendo uma projeção utilizando um projetor multimídia ou na falta deste recurso o professor pode já utilizar a construção pronta que está disponibilizada em no Livro – Atividades Investigativas de Geometria Espacial. A fase de concepções espontâneas servirá para o professor verificar os conceitos que os alunos já tenham ou não tenham definidos, o professor pode propor um debate com todos os alunos a fim de chegar às definições solicitadas, pois estas serão de extrema importância para a conclusão da atividade. Na fase de perguntas/hipóteses os alunos serão questionados sobre as construções e experimentações que realizarão e a partir destas criarão suas hipóteses que deverão ser experimentadas na fase de experimentação. Com todas as experimentações, indagações e hipóteses testadas, os alunos vão aos poucos percebendo a relação entre a quantidade de cubos azuis com o volume total. Caso os alunos tenham dificuldades o professor pode intervir para que o aluno consiga prosseguir na construção do conhecimento, começando por comparar duas dimensões e o total de cubos azuis, assim deve ser mais fácil do aluno visualizar que a relação é dada pelo produto entre as dimensões ou pode solicitar que um outro aluno que já tenha conseguido auxilie o aluno com dificuldade.[/justify]